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Geometric Methods in Physics XXXVI: Workshop and Summer School, Biaowiea, Poland, 2017 2019 ed. [Hardback]

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  • Formāts: Hardback, 425 pages, height x width: 235x155 mm, weight: 816 g, 10 Illustrations, color; 5 Illustrations, black and white; X, 425 p. 15 illus., 10 illus. in color., 1 Hardback
  • Sērija : Trends in Mathematics
  • Izdošanas datums: 12-Mar-2019
  • Izdevniecība: Springer Nature Switzerland AG
  • ISBN-10: 3030011550
  • ISBN-13: 9783030011550
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  • Formāts: Hardback, 425 pages, height x width: 235x155 mm, weight: 816 g, 10 Illustrations, color; 5 Illustrations, black and white; X, 425 p. 15 illus., 10 illus. in color., 1 Hardback
  • Sērija : Trends in Mathematics
  • Izdošanas datums: 12-Mar-2019
  • Izdevniecība: Springer Nature Switzerland AG
  • ISBN-10: 3030011550
  • ISBN-13: 9783030011550

This book collects papers based on the XXXVI Bialowieza Workshop on Geometric Methods in Physics, 2017. The Workshop, which attracts a community of experts active at the crossroads of mathematics and physics, represents a major annual event in the field. Based on presentations given at the Workshop, the papers gathered here are previously unpublished, at the cutting edge of current research, and primarily grounded in geometry and analysis, with applications to classical and quantum physics. In addition, a Special Session was dedicated to S. Twareque Ali, a distinguished mathematical physicist at Concordia University, Montreal, who passed away in January 2016.

For the past six years, the Bialowieza Workshops have been complemented by a School on Geometry and Physics, comprising a series of advanced lectures for graduate students and early-career researchers. The extended abstracts of this year’s lecture series are also included here. The unique character of the Workshop-and-School series is due in part to the venue: a famous historical, cultural and environmental site in the Bialowieza forest, a UNESCO World Heritage Centre in eastern Poland. Lectures are given in the Nature and Forest Museum, and local traditions are interwoven with the scientific activities.

FM.- Part I:Quantum Mechanics and Mathematics Twareque Ali in
Memoriam.-In Memory of S. Twareque Ali.- Two-dimensional non commutative
Swanson model and its bicoherent states.- Universal Markov kernels for
quantum observables.-  Coherent states associated to the Jacobi group and
Berezin quantization of the Siegel-Jacobi ball.- 1D & 2D Covariant affine
integral quantizations.- Diffeomorphism group representations in relativistic
quantum field theory.- Part II: Noncommutative Geometry.- Skew derivations on
down-up algebras.- On noncommutative geometry of the Standard Model: fermion
multiplet as internal forms.- Recursion operator in a noncommutative
Minkowski phase space.- Decompactifying spectral triples.- Dirac operator on
a noncommutative Toeplitz torus.- Part III: Quantization.- Field quantization
in the presence of external fields.- Quantization of Mathematical Theory of
Non-Smooth Strings.- The reasonable effctiveness of mathematical deformation
theory in physics.- Axiomatic attempt at states in deformation quantisation.-
Exact Lagrangian submanifolds and the moduli space of special Bohr-Sommerfeld
Lagrangian cycles.- Star Exponentials in Star Product Algebra.- Part IV:
Integrable Systems.- Beyond recursion operators.- Kepler Problem and Jordan
Algebras.- On Rank Two Algebro-Geometric Solutions of an Integrable
Chain.- Part V: Differential Geometry and Physics.- The Dressing Field Method
of Gauge Symmetry Reduction: Presentation and Examples.- A differential model
for B-type Landau-Ginzburg theories.- On the Dirac type operators on
symmetric tensors.- Surfaces which behave like vortex lines.- On the spin
geometry of supergravity and string theory.- Conic sub-Hilbert-Finsler
structure on a Banach manifold.- On Spherically Symmetric Finsler
metrics.-Part VI: Topics in Spectral Theory.- Homogeneous rank one
perturbations and inverse square potentials.- Generalized Unitarity Relation
for Linear Scattering Systems in One Dimension.- Differential equations on
polytopes: Laplacians and Lagrangianmanifolds, corresponding to semiclassical
motion.-Part VII: Representation Theory.- Coadjoint orbits in representation
theory of pro-Lie groups.- Conformal symmetry breaking on differential forms
and some applications.- Representations of the anyon commutation
relations.-Part VIII: Special Topics.- Remarks to the Resonance-Decay
Problemin Quantum Mechanics from a Mathematical Point of View.- Dynamical
generation of grapheme.- Eight kinds of orthogonal polynomials of Weyl group
C2 and tau method.- Links between quantum chaos and counting problems.- Part
IX: Extended Abstracts of the Lectures at School on Geometry and Physics.-
Integral invariants (Poincaré-Cartan) and hydrodynamics.- Invitation to
Hilbert C -modules and Morita-Rieffel equivalence.- After Plancherel
formula.- A glimpse of noncommutative geometry.- An Example of Banach and
Hilbert manifold: the universal Teichmüller space.- Extensions of Symmetric
Operators and Evolution Equations on Singular Spaces.